explain the linear velocity ofa particle performing circular motion
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Let us consider the linear speed of the particle is v. Let r denotes the radius of the circle and ω as the angular velocity of the particle. We know that linear displacement is the product of radius with angular displacement . Here, s and s' are the the linear displacements at instants t and
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For a particle performing a circular motion the angle, traced by the radius vector at the centre of the circular path in a given time is called the angular displacement of the particle at that time. It is denoted by 'θ'. Its S.I. unit is radian (rad).
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